SEDE BOGOTA DNSAV

sitios y bibliografía

Esta página contiene la bibliografía recomendada y enlaces a algunos sitios de la red internet a través de los cuales se puede conseguir información relacionada con temas de álgebra conmutativa.

Bibliografía

Atiyah, M.F & Macdonald, I.G., Introduction to Commutative Algebra, Addison-Wesley, Reading,1969.
Bourbaki, N., Commutative Algebra, Addison-Wesley, Massachusetts, 1972.
Gilmer, R., Multiplicative Ideal Theory, Marcel Dekker, New York, 1972.
Kaplansky, I., Commutative Rings, Allyn- Bacon, Boston, 1970.
Kunz, E., Introduction to Commutative Algebra and Algebraic Geometry, Birkhauser Boston, 1985.
Lezama, O. & Rodriguez, G., Anillos Módulos y Categorias, Universidad Nacional de Colombia, Bogotá, 1994.
Matsumura, H., Commutative Ring Theory, Cambridge University Press, Cambridge, 1986.
Rocuts, S., Dominios de Prüfer: Caracterizaciones Subclases y Ejemplos, Tesis de Grado, Universidad Nacional de Colombia, Bogotá, 1999.
Rotman, J.J., An Introduction to Homological Algebra, Academic Press, Orlando, 1979.
Spindler, K., Abstract Algebra with Aplications, Vol I and II, Marcel Dekker, New York, 1994.
Zariski, O. & Samuel, O., Commutative Algebra, Vol. I, D. Van Nostradand Company, New Jersey, 1958.
Kasch, F. Modules and rings. Academic Press. London Mathematical Society. Monograph No. 17. Londres. 1982.
Lambek, J., Lectures of rings and modules. Blaisdell Publishing Company. United States of America. 1996.
Fontana, M., Huckaba, J.A & Papick, I., Prüfer Domains, Marcel Dekker, New York, 1997.
Lang, S., Algebra, Springer, 2002.

Gente Historia Revistas Software Libros y Cursos

Alemania

Austria

Brasil

Colombia

Corea

España

Estados Unidos

Francia

Italia

México

The MacTutor History of Mathematics

Eric's Treasure Trove of Mathematics

Math Archives History of Mathematics

A Brief History of Algebra and Computing

Higlights in the history of algebra

Who was Fibonacci ?

Mathematics Information Servers:Lista de revistas

AMS:Lista de revistas

EMIS:Lista de revistas

Cocoa

Finite Rank Torsion Free Modules Over Dedekind Domains

Abstract Algebra On Line

Amazon

Springer

Marcel Dekker

Elsevier

Birkhauser

Gente	Historia	Revistas	Software	Libros y Cursos
Alemania Austria Brasil Colombia Corea España Estados Unidos Francia Italia México	The MacTutor History of Mathematics Eric's Treasure Trove of Mathematics Math Archives History of Mathematics A Brief History of Algebra and Computing Higlights in the history of algebra Who was Fibonacci ?	Mathematics Information Servers:Lista de revistas AMS:Lista de revistas EMIS:Lista de revistas	Cocoa	Finite Rank Torsion Free Modules Over Dedekind Domains Abstract Algebra On Line Amazon Springer Marcel Dekker Elsevier Birkhauser

Gente de álgebra conmutativa en internet:

hemos detectado en la red de internet

Si usted es una de esas personas y no aparece en nuestra lista, envíenos un e-mail :

jolezamas@unal.edu.co

**ESTADOS UNIDOS**
Nombre y dirección electrónica	Áreas de interés	Institución
Sarah Glaz glaz@uconnvm.uconn.edu	Álgebra Conmutativa	University of Connecticut
Stefania Gabelli gabelli@mat.uniroma3.it	Álgebra Conmutativa	Università degli Studi "Roma Tre"
Marco Fontana mailto:fontana@mat.uniroma3.it	Álgebra Conmutativa	Università degli Studi "Roma Tre"
Leonard Phil pal@math.la.asu.edu	Álgebra, teoría de números	Arizona State University
H. Pat Goeters goetehp@mail.auburn.edu	Grupos abelianos, módulos, anillos conmutativos	Auburn University
Overtoun Jenda jendaov@mail.auburn.edu	Teoría de módulos, álgebra conmutativa	Auburn University
David Buchsbaum buchsbaum@binah.cc.brandeis.edu	Álgebra conmutativa, álgebra homológica, teoría de representación	Brandeis University
Paul Monsky monsky@binah.cc.brandeis.edu	Teoría de números, álgebra conmutativa, geometría algebraica	Brandeis University
Thomas McKenzie mckenzie@bradley.bradley.edu	Álgebra conmutativa, teoría algebraica de números	Bradley University
Larry Xue lxue@bradley.bradley.edu	Teoría de anillos	Bradley University
David Arnold David_Arnold@Baylor.edu	Grupos abelianos, anillos y módulos	Baylor University
Dugas Manfred Manfred_Dugas@Baylor.edu	Grupos abelianos, anillos y módulos	Baylor University
Ali M. Shafqat sali@csulb.edu	Álgebra	California State University at Long Beach
Howard B. Beckwith beckwith@csulb.edu	Álgebra	California State University at Long Beach
Linda Hyeja Byun lhbyun@csulb.edu	Teoría de anillos	California State University at Long Beach
Robert R. Wilson rrwilson@csulb.edu	Álgebra, Lógica, matemática computacional	California State University at Long Beach
Arthur Wayman away@csulb.edu	Álgebra	California State University at Long Beach
James S. Okon jokon@wiley.csusb.edu	Álgebra conmutativa	California State University, San Bernardino
J. Paul Vicknair jvicknair@wiley.csusb.edu	Álgebra conmutativa	California State University, San Bernardino
L. K. Luedeman lued@clemson.edu	Teoría de anillos y módulos, semigrupos	Clemson University
David C. Lantz lantz@math.colgate.edu	Álgebra	Colgate University
Frank DeMeyer demeyer@math.colostate.edu	Teoría de anillos, geometría algebraica	Colorado State University
David Bayer bayer@math.columbia.edu	Geometría algebraica, álgebra conmutativa combinatoria	Columbia University
Irena Peeva irena@math.cornell.edu	Álgebra conmutativa, geometría algebraica, topología algebraica	Cornell University
R. Keith Dennis dennis@math.cornell.edu	Álgebra conmutativa y no conmutativa, K-teoría algebraica	Cornell University
James Brewer brewer@fau.edu	Álgebra y teoría del control	Florida Atlantic University
Lee Klingler klingler@fau.edu	Álgebra	Florida Atlantic University
Timothy Ford ford@fau.edu	Álgebra	Florida Atlantic University
Robert Gilmer gilmer@math.fsu.edu	Anillos conmutativos, teoría de ideales y módulos sobre anillos conmutativos, dominios de Prüfer	Florida State University
Joe L. Mott mott@math.fsu.edu	Álgebra conmutativa	Florida State University
Sam Huckaba huckaba@math.fsu.edu	Álgebra conmutativa	Florida State University
David Eisenbud de@msri.org	Álgebra conmutativa, álgebra computacional, geometría algebraica	Mathematical Sciences Research Institute
Christel Rotthaus rotthaus@math.msu.edu	Álgebra conmutativa	Michigan State University
Alberto Corso corso@math.msu.edu	Álgebra conmutativa, Álgebra computacional	Michigan State University
Bernd Ulrich ulrich@math.msu.edu	Álgebra conmutativa	Michigan State University
Christel Rotthaus rotthaus@math.msu.edu	Álgebra conmutativa	Michigan State University
David Finston dfinston@nmsu.edu	Álgebra conmutativa, geometría algebraica, álgebras no asociativas	New Mexico State University
Laubenbacher Reinhard reinhard@nmsu.edu	Álgebra conmutativa computacional, teoría de módulos, K-teoría	New Mexico State University
Irena Swanson iswanson@nmsu.edu	Álgebra conmutativa, geometría algebraica	New Mexico State University
James Coykendall coykenda@plains.nodak.edu	Álgebra conmutativa	North Dakota State University
Joseph Brennan brennan@plains.nodak.edu	Álgebra conmutativa, Álgebra computacional	North Dakota State University
Bruce Olberding maolberding@alpha.nlu.edu	Álgebra conmutativa	Northeast Lousiana University
Janet M. McShane Janet.McShane@nau.edu	Álgebra conmutativa, teoría de invariantes, teoría de grupos	Northern Arizona University
Anthony Iarrobino iarrobin@neu.edu	Anillos conmutativos, geometría algebraica	Northeastern University
Jerzy Weyman weyman@neu.edu	Álgebra conmutativa, geometría algebraica	Northeastern University
Alan Loper lopera@math.ohio-state.edu	Álgebra conmutativa	Ohio State University-Newark
William J. Heinzer heinzer@math.purdue.edu	Álgebra conmutativa	Purdue University
Luchezar L. Avramov avramov@math.purdue.edu	Álgebra conmutativa	Purdue University
Srikanth Iyengar iyengar@math.purdue.edu	Álgebra conmutativa	Purdue University
Wolmer V. Vasconcelos vasconce@math.rutgers.edu	Álgebra conmutativa	Rutgers University
Daniel D. Anderson dan-anderson@uiowa.edu	Álgebra conmutativa	The University of Iowa
Louis Dale ldale@uab.edu	Álgebra, teoría de anillos	Uniersity of Alabama at Birmingham
Warren May may@math.arizona.edu	Módulos sobre anillos conmutativos, grupos abelianos	University of Arizona
David E. Rush rush@math.ucr.edu	Álgebra Conmutativa	University of California, Riverside
Louis J. Ratliff ratliff@math.ucr.edu	Álgebra conmutativa	University of California, Riverside
Adrian R. Wadsworth arwadsworth@ucsd.edu	Álgebra conmutativa	University of California, San Diego
John J. Wavrik jwavrik@math.ucsd.edu	Álgebra conmutativa	University of California, San Diego
Julius Zelmanowitz julius@math.ucsb.edu	Anillos y módulos	University of California, Santa Barbara
Adil Yaqub yaqub@math.ucsb.edu	Teoría de anillos	University of California, Santa Barbara
David F. Anderson anderson@novell.math.utk.edu	Álgebra conmutativa	University of Tennessee
David Dobbs dobbs@novell.math.utk.edu	Álgebra conmutativa	University of Tennessee
Evan G. Houston eghousto@email.uncc.edu	Álgebra conmutativa	University of North Carolina, Charlotte
Roger A. Wiegand rwiegand@math.unl.edu	Álgebra conmutativa	University of Nebraska, Lincoln
Sylvia M. Wiegand swiegand@math.unl.edu	Álgebra conmutativa	University of Nebraska, Lincoln
Thomas G. Lucas tglucas@math.uncc.edu	Álgebra conmutativa	University of North Carolina at Charlotte
William W. Smith wwsmith@math.unc.edu	Álgebra conmutativa	University of North Carolina at Chapel Hill
Ian Aberbach aberbach@math.missouri.edu	Álgebra conmutativa	University of Missouri
Dale Cutkosky dale@math.missouri.edu	Algebraic Geometry	University of Missouri
Mel Hochster hochster@math.lsa.umich.edu	Álgebra conmutativa	University of Michigan
Craig Huneke huneke@math.ukans.edu	Álgebra conmutativa	University of Kansas
Daniel Katz dlk@math.ukans.edu	Álgebra conmutativa	University of Kansas
Andrew Kustin kustin@math.sc.edu	Álgebra conmutativa, geometría algebraica	University of South Carolina
Tom Marley tmarley@math.unl.edu	Álgebra conmutativa	University of Nebraska, Lincoln
Matthew Miller miller@math.sc.edu	Álgebra conmutativa	University of South Carolina
Hema Srinivasan hema@math.missouri.edu	Álgebra conmutativa	University of Missouri
Bernd Sturmfels bernd@math.berkeley.edu	Algebra computacional, geometría algebraica	University of California, Berkeley
Alex Tchernev tchernev@math.missouri.edu	Álgebra conmutativa	University of Missouri - Columbia
Uli Walther walther@math.umn.edu	Álgebra conmutativa	University of Minnesota
Hara Charalambous hara@math.albany.edu	Álgebra conmutativa	University at Albany, SUNY

**ALEMANIA**
Nombre y dirección electrónica	Áreas de interés	Institución
Annetta Aramova mat330@uni-essen.de	Álgebra conmutativa	University of Essen
Winfried Bruns winfried@mathematik.Uni-Osnabrueck.DE	Álgebra conmutativa	Universität Osnabrück
Juergen Herzog mat300@uni-essen.de	Álgebra conmutativa	University of Essen
Reinhold Huebl Reinhold.Huebl@mathematik.uni-regensburg.de	Álgebra conmutativa	Universität Regensburg

**AUSTRIA**
Nombre y dirección electrónica	Áreas de interés	Institución
Bruno Buchberger Bruno.Buchberger@risc.uni-linz.ac.at	Álgebra conmutativa computacional	Johannes Keppler Univeristy

**COLOMBIA**
Nombre y dirección electrónica	Áreas de interés	Institución
Albis Víctor valbis@matematicas.unal.edu.co	Teoría algebraica de números	Universidad Nacional de Colombia
Lezama Oswaldo jolezamas@unal.edu.co	Álgebra conmutativa	Universidad Nacional de Colombia
Velez Juan Diego jdvelez@perseus.unalmed.edu.co	Álgebra conmutativa	Universidad Nacional de Colombia, sede de Medellín

**BRASIL**
Nombre y dirección electrónica	Áreas de interés	Institución
Arnaldo Leite Pinto García garcia@impa.br	Geometría algebraica	IMPA
Eduardo Esteves esteves@impa.br	Geometría algebraica	IMPA
Karl-Otto Stöhr stohr@impa.br	Geometría algebraica	IMPA
Paulo Henrique Viana de Barros paup@mat.puc-rio.br	Álgebra conmutativa, geometría algebraica, álgebra computacional	Pontificia Universidad Catolica de Rio de Janeiro
Renata Martins da Rosa rrosa@mat.puc-rio.br	Álgebra conmutativa, geometría algebraica, álgebra computacional	Pontificia Universidad Catolica de Rio de Janeiro
Dan Avritzer dan@mat.ufmg.br	Geometría algebraica	Universidad Federal de Minas Gerais
Paulo Antonio Fonseca Machado pafm@DMat.ufmg.br	Álgebra conmutativa, geometría algebraica	Universidad Federal de Minas Gerais
Ada Maria de Souza Doering adamaria@mat.ufrgs.br	Álgebra conmutativa	Universidad Federal Rio Grande do Sul-Instituto de Matematicas
Luisa Rodriguez Doering l doering@mat.ufrgs.br	Álgebra conmutativa	Universidad Federal Rio Grande do Sul-Instituto de Matematicas

**MEXICO**
Nombre y dirección electrónica	Áreas de interés	Institución
Mordechai Katzman katzman@math.cinvestav.mx	Álgebra conmutativa, geometría algebraica	Cinvestav
Rafael Villarreal vila@math.cinvestav.mx	Álgebra conmutativa, geometría algebraica	Cinvestav

**ESPAÑA**
Nombre y dirección electrónica	Áreas de interés	Institución
Joan Elias elias@cerber.mat.ub.es	Álgebra conmutativa	Universidad de Barceloma
Pascual Jara pjara@ugr.es	Anillos y módulos	Universidad de Granada

**FRANCIA**
Nombre y dirección electrónica	Áreas de interés	Institución
Marc Chardin chardin@math.jussieu.fr	Álgebra conmutativa	Institut de Mathématiques de Jussieu

**COREA**
Nombre y dirección electrónica	Áreas de interés	Institución
Sunsook Noh noh@mm.ewha.ac.kr	Álgebra conmutativa	Ewha University

**ITALIA**
Nombre y dirección electrónica	Áreas de interés	Institución
Valentina Barucci barucci@mat.uniroma1.it	Álgebra conmutativa	Università di Roma "La Sapienza"
Aldo Conca conca@dima.unige.it	Álgebra conmutativa	Università di Genova
Anna Guerrieri guerran@univaq.it	Anillos conmutativos, geometría algebraica, álgebra computacional, álgebra homológica	Università di L'Aquila
Lorenzo Robbiano robbiano@dima.unige.it	Álgebra conmutativa, álgebra computacional	Università di Genova
Gianfranco Niesi niesi@dima.unige.it	Álgebra conmutativa, álgebra computacional	Università di Genova
Anthony V. Geramita geramita@dima.unige.it	Álgebra conmutativa, álgebra computacional	Università di Genova
Marilina Rossi rossim@dima.unige.it	Álgebra conmutativa	Università di Genova
Tito Valla valla@dima.unige.it	Álgebra conmutativa	Università di Genova

Software

Nombre y descripción del paquete
C O C O A Research Team: commutative computer algebra cocoa@dima.unige.it System Overview: Below you may find some information about the design of CoCoA and some of its strong points. The strong points of CoCoA 3: With our system we basically do operations over commutative rings of polynomials. For example we may compute: Gröbner bases and syzygies minimal free resolutions intersections and divisions limination of indeterminates homogenization Poincaré series and Hilbert functions factorization of polynomials toric ideals In addition, the capabilities of the system and the flexibility of its use are greatly enhanced by the high-level original programming language CoCoAL, which allows the user to code his own algorithms in a straightforward way. Most of the algorithms implemented in CoCoA are new and have proved to be very efficient. The design of CoCoA 3 The architecture of CoCoA 3 is designed to offer flexibility through efficiency, portability, and programmability. It runs on the following platforms: Unix (SunOS, Solaris, Digital Unix) Macintosh (MacOS) PC (DOS, Windows95, Linux) Most of the code is platform independent; the kernel is written in the C language and a library is written in CoCoAL, the high-level language of the system.There are three main components: User Interface, Engine, and Math.There are different interfaces for different machines and each one interacts with the system using a Low Level Protocol (LLP), which is platform independent. Engine is the main motor: it includes the interpreter of the CoCoAL language which allows it to exchange LLP-inputs and LLP-outputs with the interface. Requests of computations are forwarded by Engine to Math, which contains all the mathematical algorithms to manipulate coefficients, polynomials, ideals, modules and so on. Among the various items of documentation of the system a comprehensive online help is included starting from the release 3.4.

Nombre y descripción del paquete

System Overview:
Below you may find some information about the design of CoCoA and some of its strong points.
The strong points of CoCoA 3:
With our system we basically do operations over commutative rings of polynomials. For example we may compute:

Gröbner bases and syzygies
minimal free resolutions
intersections and divisions
limination of indeterminates
homogenization
Poincaré series and Hilbert functions
factorization of polynomials
toric ideals

In addition, the capabilities of the system and the flexibility of its use are greatly enhanced by the high-level original programming language CoCoAL, which allows the user to code his own algorithms in a straightforward way. Most of the algorithms implemented in CoCoA are new and have proved to be very efficient.

The design of CoCoA 3
The architecture of CoCoA 3 is designed to offer flexibility through efficiency, portability, and programmability. It runs on the following platforms:

Unix (SunOS, Solaris, Digital Unix)
Macintosh (MacOS)
PC (DOS, Windows95, Linux)

Most of the code is platform independent; the kernel is written in the C language and a library is written in CoCoAL, the high-level language of the system.There are three main components: User Interface, Engine, and Math.There are different interfaces for different machines and each one interacts with the system using a Low Level Protocol (LLP), which is platform independent. Engine is the main motor: it includes the interpreter of the CoCoAL language which allows it to exchange LLP-inputs and LLP-outputs with the interface. Requests of computations are forwarded by Engine to Math, which contains all the mathematical algorithms to manipulate coefficients, polynomials, ideals, modules and so on. Among the various items of documentation of the system a comprehensive online help is included starting from the release 3.4.